Chuji
Wang
*ab,
Susan T.
Scherrer
a,
Yixiang
Duan
c and
Christopher B.
Winstead
d
aDiagnostic Instrumentation and Analysis Laboratory, Mississippi State University, Starkville, MS 39759, USA. E-mail: wang@dial.msstate.edu; Fax: 662-325-8465; Tel: 662-325-7388
bDepartment of Physics and Astronomy, Mississippi State University, Mississippi State, MS 39762, USA
cC-CSE, MS K484, Los Alamos National Laboratory, Los Alamos, NM 87545, USA
dDepartment of Physics and Astronomy, University of Southern Mississippi, USM Box 5046, Hattiesburg, MS 39406, USA
First published on 10th June 2005
The plasma-cavity ringdown spectroscopic (Plasma-CRDS) technique has been demonstrated as a powerful tool for elemental and isotopic measurements in recent studies. This work reports the first application of plasma-CRDS to measurements of elemental mercury and its stable isotopes at the 254 nm transition under atmospheric conditions. A microwave-induced plasma (MIP) operating at 80–100 W is used to generate Hg atoms from standard HgCl2 solutions diluted by 2% nitric acid solvent. It is found that a background absorption, attributed to the overlap of two broadened rovibrational transitions R21(21) and P1(15) of the OH A-X (3-0) band located at 253.65 nm, generates significant spectral interference with the absorption peak of Hg at 254 nm. With an optimized operating condition, including plasma powers, gas flow rates, and laser beam positions in the plasma, the detection sensitivity of Hg is determined to be 9.1 ng ml−1 in aqueous solution, equivalently 221 pptv in the gas phase; this detection limit is approximately 2-fold higher than the theoretical detection limit, 126 pptv, which was estimated by using the parameters of the instrument system and the calculated absorption cross-section, 2.64 × 10−14 cm2 atom−1, of the transition under atmospheric plasma conditions. High-resolution spectral scans show a clear contour of the stable isotopes of the 254 nm transition. The technical challenges encountered and the potential for further development of the Hg analyzer using the MIP-CRDS technique are discussed.
In recent years, we have developed a plasma-cavity ringdown spectroscopy (Plasma-CRDS) technique and demonstrated its application for measurements of several elements and isotopes with detection sensitivities ranging from pg ml−1 to ng ml−1.17–22 This technique has shown much promise towards the development of a real-time, sensitive, portable analytical tool. In the initial configuration of a plasma-CRDS system, an inductively-coupled plasma (ICP) was coupled with cavity ringdown spectroscopy (ICP-CRDS) and the system demonstrated its technical feasibility by measuring the concentration of lead.17 The detection sensitivity of the system was later improved by several orders of magnitude through exhaustive effort on the system modification and optimization.18 Uranium isotopes were also measured by the system at three different transitions; the detection sensitivities were in the 75–150 ng ml−1 levels with the minimum observed uranium isotope shift of 0.28 cm−1 or 3 pm (1 pm = 10−12 m).19 Driven by the pursuit of low operation costs and portable instrument geometry, a low power, atmospheric microwave-induced plasma (MIP) has recently been introduced as the atomization source. The feasibility of the instrument system (MIP-CRDS) has been demonstrated with measurements of lead at 286 nm.21 More recently, continuous wave (cw) diode laser-MIP-CRDS has been explored for strontium (Sr) measurements using a new instrument configuration.23
Previous research shows that the application of the plasma-CRDS technique to the measurement of each individual element, isotope, or the same element/isotope at different transitions has its own challenges. These challenges arise from differences in the energy level structures of each element, the hyperfine structures of each transition, and the spectral interferences in the different wavelength regions. For instance, the measurement of lead requires the lowest plasma power for a higher ground state population, while a relatively high plasma power is more favorable for the generation of uranium atoms/ions.18,19 Strong background spectral interference hinders the improvement of detection sensitivity for 238U isotope, while it has no effect on the 235U isotope.19
This work reports the first measurement of elemental mercury and its stable isotopes at the 254 nm transition using MIP-CRDS. The initial detection sensitivities of the elemental Hg measurements and the observation of stable isotopic structures at 254 nm are reported. Discussion of the influence of the spectral interferences, the spectral linewidth broadening, and the effect of sampling handling on the system detection sensitivity are presented. These results will be a useful database in the areas of plasma design and sample introduction for further studies of Hg using the MIP-CRDS technique towards the development of a real-time MIP-CRDS analyzer.
Plasma | |
---|---|
Microwave plasma power | 80 W |
Plasma supporting gas flow rate | 0.35 l min−1 |
Plasma central gas flow rate | 0.50 l min−1 |
Sampling | |
Sample up-take rate | 1.0 ml min−1 |
Heating temperature of the ultrasonic nebulizer chamber | 120 °C |
Cooling temperature of the ultrasonic nebulizer desolvator | −5 °C |
Heating temperature of the membrane device | 80 °C |
Ar gas flow rate in the drier | 0.5 l min−1 |
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Fig. 1 Cavity ringdown spectrum measured in the vicinity of 254 nm under ambient conditions without the plasma operating. The spectrum is attributed to Herzberg I bands (7–0) and (8–0) of the O2 A![]() ![]() |
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Fig. 2 High resolution cavity ringdown spectra around the Hg 254 nm transition. (a) The plasma was off; (b) the plasma was on. Peak 3 in Fig. 2(b) is attributed to the overlap of two broadened rovibrational transitions, R21(21) and P1(15) of the OH A-X (3-0) band located at 253.65 nm. |
Of the four peaks, Peak 3 is located at 253.65 nm, approximately the same position of the broadened Hg 254 nm transition. The linewidth (full width at half maximum, FWHM) of Peak 3 is ∼0.02 nm, which is unlikely from an atomic transition. A typical linewidth of an atomic transition without the hyperfine structures under plasma conditions is ∼0.0025 nm, and ∼0.003–0.005 nm with the hyperfine structures. Based on the spectral simulation using LIFBASE (version 2.0),28 Peak 3 is assigned to the rovibrational transitions R21(21) and P1(15) of the OH A-X (3-0) band. Under the plasma conditions, these two broadened transitions are overlapped into a single peak and located at 253.65 nm. The Hg transition, 253.652 nm, is located on the shoulder of this interference peak. These two peaks completely overlap when the Hg transition is subject to the linewidth broadening effect under the plasma conditions. This interference does not affect the measurement of Hg when the sample concentrations are high, e.g., in the hundreds of ng ml−1 levels, since a good signal-to-noise ratio can be still obtained after the subtraction of the interference contribution from the strong ringdown signal. However, the interference does influence the determination of the detection limit of the system, since the comparatively poorer signal-to-noise ratio is obtained after the subtraction when the sample concentrations are close to the detection limit, e.g., below tens of ng ml−1 levels, in which the weak ringdown signals are observed. A similar interference effect was observed in the measurement of the 238U isotope using ICP-CRDS,19 in which the detection limit was affected by a factor of 2.
Peak 4 has a similar linewidth to Peak 3 and is also not likely to be from an atomic transition. Spectral calculations of several other radicals that are very likely generated in atmospheric plasmas, such as CH and CN, were also performed. However, no reliable assignment can be attributed to Peak 4. Peaks 1 and 2 have a narrower linewidth, thus possibly from atomic transitions. However, efforts to assign these two peaks to elemental transitions from elements such as argon, copper, lead, and uranium, failed. These elements are most likely generated from the plasma supporting gas, the plasma torch (Cu), and the presence of residual lead and uranium from previous experiments. Additionally, oxygen mixed with argon was injected into the plasma to investigate the possibility that these peaks (Peaks 1, 2, and 4) may originate from plasma-induced radicals or oxygen atoms. No difference was observed in the background spectral scans obtained with and without O2 injections. Peaks 1, 2, and 4 in Fig. 2(b) remain unassigned in this work.
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Fig. 3 Spectral scan around 254 nm. The top represents the spectral scan when the plasma was off; the middle denotes the scan when the plasma was on with a blank solution of 2% nitric acid in DI water; the bottom denotes the scan when the plasma was on with the Hg sample solution of 240 ng ml−1. |
For a given ringdown system (a fixed cavity length and mirror reflectivity), the detection sensitivity is experimentally reliant upon the ringdown baseline noise, which is defined as σ/τ, where σ and τ are the standard deviation of the ringdown time and the ringdown time, respectively. In a plasma-CRDS system, the lowest baseline noise can be achieved through a comprehensive system optimization which includes optimization of the plasma power, gas flow rates, and laser beam position (h, x) in the plasma.18,21 For different elements of interest, each of these parameters has to be optimized individually. In the experiment, the overall performance of the optimized MIP-CRDS system is evaluated by the lowest ringdown baseline noise and the strongest ringdown signal (the largest ringdown time difference, Δτ). The parameters listed in Table 1 represent the optimized operating conditions for Hg measurements using this plasma-CRDS system. As an example to show the influence of the optimization on the system performance, Fig. 4 depicts the height dependence of the Hg ringdown signal. The different heights of the laser beam in the plasma can affect the signal intensity by a factor of 6. In Hg measurements, the laser beam was positioned through the center of the plasma, 6 mm above the plasma torch. With the optimized system, the averaged ringdown time at 254 nm when the plasma was off was 780 ns and the standard deviation was 2.34 ns; this result yielded a baseline noise of 0.3%. When the plasma was on, the averaged ringdown time at 254 nm dropped to 450 ns due to the plasma-induced scattering loss and the presence of the OH absorption; the standard deviation was 2.25 ns, which corresponds to a baseline noise of 0.5%.
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Fig. 4 The observed ringdown signal is dependent upon on the laser beam position (height, h) in the plasma. The laser beam was aligned to pass through the center of the plasma. The sample concentration was 240 ng ml−1. |
Determination of the system detection limit is typically achieved by obtaining a calibration curve. However, in this experiment, obtaining a quality calibration curve was hindered by the OH background interference and additional adsorption interference of the Hg sample on the wall of the sample introduction tubing. These two factors heavily influenced the system performance. When the sample concentrations were low, e.g., below 50 ng ml−1, the weak ringdown signal (the ringdown time difference, Δτ) yielded a worse signal-to-noise ratio; and the measurement uncertainty generated by the subtraction of the OH interference was up to 20%. This large error is due to the fact that the laser wavelength was tuned to 253.652 nm, right on the shoulder of the OH interference, Peak 3 in Fig. 2(b). A 0.002 nm drift of the laser wavelength can introduce a measurement error up to 20% in the spectral subtraction when the sample concentrations are low. In the experiment, the laser wavelength was simultaneously monitored by a UV wavemeter (Burleigh WA-5500) with an accuracy of ±0.001 nm. In order to insure that the Hg adsorbed to the sample tubing would not contaminate subsequent samples, the 110 cm long sample introduction tubing was flushed with a 100 ng ml−1 gold solution prior to and following each sample. Note that using a gold solution to clean the mercury sample residuals in the sampling tube is found to be a very effective way, which is a routinely employed in the elemental analysis using an ICP-MS in our analytical laboratory. The measurement procedure followed a cycle: gold solution, blank, sample solution, and gold solution. The efficiency of the flush was evaluated by monitoring ringdown signals and the emission spectra obtained by the monochromator. The effect of the flushing process was relevant to the concentration of the gold solution used, the flushing time, and the Hg sample solution concentration used. When the sample solution concentrations were low, e.g., 5–50 ng ml−1, the cleaning process could yield an under estimation of the detection sensitivity as the Hg amalgamated to the residual gold. For instance, when the residual gold solution was present, then the ringdown signal of a sample solution of 5 ng ml−1 was attenuated or not even observed. The measurement uncertainty was as large as 20% in the lower concentrations. In the experiment, no reliable calibration curve was obtained when the sample concentrations were below 50 ng ml−1. However, a linear response between the ringdown times and the concentrations of the sample solutions at 60, 120, and 240 ng ml−1 was observed.
In order to estimate the experimental detection limit, ringdown measurements were repeatedly performed with the 240 ng ml−1 sample solution. The difference in the averaged ringdown times with and without the sample solution is 175 ± 3 ns. Based on the standard 3σ criteria, the minimum detectable ringdown time difference is 6.75 ns, which corresponds to a 9.1 ng ml−1 detection limit, or 221 pptv in the gas phase, extrapolated from the ringdown time difference, 175 ns, when the sample solution was 240 ng ml−1. This estimated number is based on the assumption of a linear response to the concentration in the range of 0–240 ng ml−1. In these experiments, absorption saturation became apparent when the sample concentrations were higher than 1000 ng ml−1.
Definition | Parameter | Used in the work | Units |
---|---|---|---|
Injection rate of solution sample | m | 1.0 | ml min−1 |
Sample concentration | c s | To be determined | g ml−1 |
Sample density | n | Measured by CRDS | atom cm−3 |
Carrying gas flow rate | V | 0.5 | l min−1 |
Nebulizer conversion efficiency | η | 10 | % |
Molar mass | M | Hg, 200.59 | g |
Avogadro constant | N | 6.02 × 1023 | mol−1 |
Laser beam path-length in the plasma | l | 6 | mm |
Calculated absorption cross-section | σ(ν) | cm2 | |
Minimum detectable absorbance | A= (1 − R)3στ/τ | 4.95 × 10−5 | au |
Mirror reflectivity | R | 99.67 (R (new) = 99.75) | % |
Baseline noise | σ τ /τ | 0.5 | % |
Conversion formula |
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Ref. 23 |
The theoretical detection limit for Hg in the gas phase under the tabulated plasma conditions can be estimated using the absorption cross-section of the Hg 254 nm transition, the measured ringdown baseline noise, and the system parameters, such as mirror reflectivity and the effective laser beam path-length in the plasma. The absorption cross-section of the Hg 254 nm transition measured in ambient conditions is 3.3 × 10−14 cm2 atom−1.29 However, this number cannot be directly used for the estimation of the theoretical detection limit in this high temperature measurement since the Doppler broadening effect has to be taken into account in determining the linewidth broadening effect as well as the lineshape, which directly affect the absorption cross-section.30 In addition to the broadening effect, the Hg transition at 254 nm has neither a pure Lorentzian nor a pure Gaussian lineshape due to the isotopic structures. The measured linewidth (FWHM) under the current plasma conditions with an estimated gas kinetic temperature of 2800 K,22,31 is 5.0 pm (0.78 cm−1), which is approximately three times larger than the one obtained in ambient conditions, 1.6 pm (0.25 cm−1).13 A typical plasma broadened linewidth for an atomic transition in the UV spectral region is ∼2.5 pm (∼0.4 cm−1). This large linewidth of the Hg transition is due to the isotopic structures. PeakFit,18,32 was used to fit the measured lineshape of the transition obtained with the 240 ng ml−1 sample solution to a Voigt profile and yielded the fitted result with a coefficient determination R2
= 0.98. The fitted linewidth components from Gaussian and Lorentzian broadening are 2.95 pm and 1.74 pm, respectively. These results yielded a value of the Voigt function, V(a, 0), to be 0.63, where a is defined as , and wL and wG represent the Lorentzian and Doppler components, respectively. Based on these results, the calculated absorption cross-section is 2.64 × 10−14 cm2 atom−1, which is slightly smaller than the reported value obtained in ambient conditions, 3.3 × 10−14 cm2 atom−1.13
Using the calculated absorption cross-section, 2.64 × 10−14 cm2 atom−1, the measured mirror reflectivity, 99.67%, the effective single path-length of the laser beam through the plasma, 6 mm, and the ringdown baseline noise, 0.5%, the theoretical detection limit of the instrument system for Hg, based on the 3σ criteria, is determined to be 5.2 ng ml−1, or 126 pptv. This estimated detection limit is 2-fold lower than the experimental one.
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Fig. 5 Hyperfine structures of the Hg 254 nm transition measured using the atmospheric argon MIP-CRDS. The laser linewidth was 0.08 cm−1 (0.0017 nm). The scanning step of the dye laser was 0.0006 nm, which corresponds to 0.0003 nm in the UV. |
Line position | Wavelength/nm (air) | Exp. ratio (%) | Theo. ratio (%) | Isotope assignments |
---|---|---|---|---|
1 | 253.647 | 6.9 | 13.4 | 201(c) + 199(a) |
2 | 253.650 | 12.6 | 14.4 | 201(b) + 198 |
3 | 253.652 | 28.0 | 23.1 | 200 |
4 | 253.653 | 32.1 | 29.8 | 202 |
5 | 253.654 | 20.3 | 19.1 | 204 + 201(a) + 199(b) |
* | 253.656 | Unknown |
Additionally, isotopic measurements of Hg under atmospheric pressure and high plasma temperatures cannot provide an accurate determination of the isotopic abundance due to the overlap of the isotopic structures resulting from the pressure broadening (Lorentzian broadening) and the temperature broadening (Doppler broadening) under the atmospheric plasma conditions. One possibility to circumvent the broadening effects is to introduce a low pressure chamber into the MIP-CRDS system, thus the isotopic abundance can be determined from the well-resolved isotopic peaks. Additionally, using a narrow linewidth diode laser will also help resolve the isotopic structures. The laser linewidth at 254 nm in the current system is 0.08 cm−1, or 0.5 pm. A frequency doubled diode laser provides a UV beam with a linewidth of <0.001 cm−1, or 0.006 pm.
Finally, the improvement potential of the detection sensitivity can be further explored with the consideration of following three factors: an increased path-length of the laser beam in the plasma, higher reflectivity ringdown mirrors (>99.67%), and elimination of the spectral interference from OH radicals. The ultimate detection sensitivity of an Hg analyzer using the MIP-CRDS technique is expected to be comparable to the detection limits obtained with a typical ICP-MS system, 0.1–10 pptv.
This journal is © The Royal Society of Chemistry 2005 |